Inheritance diagram for hp2D::LaplaceBase< F, G >:

Public Types
typedef concepts::Combtype< F, G >::type	value_type

Public Member Functions
	LaplaceBase (const concepts::ElementFormulaContainer< F > frm, bool all=false)

	LaplaceBase (const concepts::ElementFormulaContainer< concepts::Mapping< G, 2 > > frm, bool all=false)

void	data (const concepts::RCP< concepts::SharedJacobianAdj< 2 > > d)
	Set the pointer to the shared data.

concepts::RCP< concepts::SharedJacobianAdj< 2 > >	data () const
	Gets the pointer to the shared data.

Protected Member Functions
bool	assemble_ (const Quad< Real > elmX, const Quad< Real > elmY, concepts::ElementMatrix< value_type > &em) const

void	computeIntermediate_ (const BaseQuad< Real > &elm, const int i=-1, const int j=-1) const

Protected Attributes
bool	all_
	Parameter for the sum factorisation.

concepts::Array< F >	intermediateValue_

concepts::Array< concepts::Mapping< G, 2 > >	intermediateMatrix_

concepts::ElementFormulaContainer< F >	frm_
	Element formula.

concepts::ElementFormulaContainer< concepts::Mapping< G, 2 > >	frmM_
	Matrix element formula.

template<class F = Real, class G = typename concepts::Realtype<F>::type>
class hp2D::LaplaceBase< F, G >

Base class to calculate element matrices for the Laplacian, for both scalar and matrix formulas.

Definition at line 62 of file bf_laplace.hh.

template<class F = Real, class G = typename concepts::Realtype<F>::type>

typedef concepts::Combtype<F,G>::type hp2D::LaplaceBase< F, G >::value_type

Definition at line 64 of file bf_laplace.hh.

template<class F = Real, class G = typename concepts::Realtype<F>::type>

hp2D::LaplaceBase< F, G >::LaplaceBase	(	const concepts::ElementFormulaContainer< F >	frm,
		bool	all = `false`
	)

Constructor. The formula frm is evaluated in each quadrature point.

template<class F , class G = typename concepts::Realtype<F>::type>

void hp2D::BilinearFormHelper_1_1< F, G >::computeIntermediate_	(	const BaseQuad< Real > &	elm,
		const int	i = `-1`,
		const int	j = `-1`
	)		const

protectedinherited

Compute the intermediate data for element matrix computation.

Parameters

i	if i=0 or 1, then take only i-th column of Jacobian matrix (for test function)
j	if j=0 or 1, then take only j-th column of Jacobian matrix (for trial function)

The Jacobian matrices have to been taken both full (i,j = -1) or both partial (i,j = 0 or 1).

Matrix formulas and complex valued scalar formulas are only implemented for full Jacobians.